\( \frac{80 \text { metre }}{8 \text { seconds }}= \)

To solve this, you're finding the speed. By dividing the distance by the time, you're calculating how fast something is moving. Here, \( \frac{80 \text{ metre}}{8 \text{ seconds}} = 10 \text{ metre per second} \). This means if you were running or driving at this speed, you’d cover 10 metres every single second! It's fascinating to think of speed in everyday contexts! For instance, a typical walking speed for a person averages around \(1.4 \text{ m/s}\). At \(10 \text{ m/s}\), you're moving faster than most people jog, making it quite a brisk pace—perfect for sports events or speedy commutes!